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E. Chan-López
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An alternative method using ListContourPlot3D:

expr = 2 Zeta[1 + α] - PolyLog[1 + α, Exp[I*k]] - PolyLog[1 + α, Exp[-I*k]] - 2 A^2;

ListContourPlot3D[Table[expr, {k, -2 π, 2 π}, {A, 0, 30}, {α, 0.001, 2}], 
Contours -> 4, Mesh -> None, AxesLabel -> {Style["k", Black, 18], 
Style["A", Black, 18], Style["α", Black, 18]}, PlotLegends -> Automatic]

enter image description here

Or using MaTeX:

<< MaTeX`
ListContourPlot3D[Table[expr, {k, -2 π, 2 π}, {A, 0, 30}, {α, 0.001, 2}], 
Contours -> 4, Mesh -> None, AxesLabel -> {MaTeX["k", Magnification -> 1.5], 
MaTeX["A", Magnification -> 1.5], MaTeX["\\alpha", Magnification -> 1.5]}, 
PlotLegends -> Automatic]

enter image description here

Evaluate ResourceFunction["MaTeXInstall"][] to install or upgrade MaTeX.

An alternative method using ListContourPlot3D:

expr = 2 Zeta[1 + α] - PolyLog[1 + α, Exp[I*k]] - PolyLog[1 + α, Exp[-I*k]] - 2 A^2;

ListContourPlot3D[Table[expr, {k, -2 π, 2 π}, {A, 0, 30}, {α, 0.001, 2}], 
Contours -> 4, Mesh -> None, AxesLabel -> {Style["k", Black, 18], 
Style["A", Black, 18], Style["α", Black, 18]}, PlotLegends -> Automatic]

enter image description here

An alternative method using ListContourPlot3D:

expr = 2 Zeta[1 + α] - PolyLog[1 + α, Exp[I*k]] - PolyLog[1 + α, Exp[-I*k]] - 2 A^2;

ListContourPlot3D[Table[expr, {k, -2 π, 2 π}, {A, 0, 30}, {α, 0.001, 2}], 
Contours -> 4, Mesh -> None, AxesLabel -> {Style["k", Black, 18], 
Style["A", Black, 18], Style["α", Black, 18]}, PlotLegends -> Automatic]

enter image description here

Or using MaTeX:

<< MaTeX`
ListContourPlot3D[Table[expr, {k, -2 π, 2 π}, {A, 0, 30}, {α, 0.001, 2}], 
Contours -> 4, Mesh -> None, AxesLabel -> {MaTeX["k", Magnification -> 1.5], 
MaTeX["A", Magnification -> 1.5], MaTeX["\\alpha", Magnification -> 1.5]}, 
PlotLegends -> Automatic]

enter image description here

Evaluate ResourceFunction["MaTeXInstall"][] to install or upgrade MaTeX.

added 90 characters in body
Source Link
E. Chan-López
  • 31.1k
  • 3
  • 29
  • 50

An alternative method using ListContourPlot3D:

expr = 2 Zeta[1 + α] - PolyLog[1 + α, Exp[I*k]] - PolyLog[1 + α, Exp[-I*k]] - 2 A^2;

ListContourPlot3D[Table[expr, {k, -2 π, 2 π}, {A, 0, 30}, {α, 0.001, 2}],  
Contours -> 4, 
 Mesh -> None, AxesLabel -> {Style["k", Black, 18], 
Style["A", Black, 18], Style["α", Black, 18]}, PlotLegends -> Automatic]

enter image description hereenter image description here

An alternative method using ListContourPlot3D:

expr = 2 Zeta[1 + α] - PolyLog[1 + α, Exp[I*k]] - PolyLog[1 + α, Exp[-I*k]] - 2 A^2;

ListContourPlot3D[Table[expr, {k, -2 π, 2 π}, {A, 0, 30}, {α, 0.001, 2}], Contours -> 4, 
 Mesh -> None, PlotLegends -> Automatic]

enter image description here

An alternative method using ListContourPlot3D:

expr = 2 Zeta[1 + α] - PolyLog[1 + α, Exp[I*k]] - PolyLog[1 + α, Exp[-I*k]] - 2 A^2;

ListContourPlot3D[Table[expr, {k, -2 π, 2 π}, {A, 0, 30}, {α, 0.001, 2}],  
Contours -> 4, Mesh -> None, AxesLabel -> {Style["k", Black, 18], 
Style["A", Black, 18], Style["α", Black, 18]}, PlotLegends -> Automatic]

enter image description here

Source Link
E. Chan-López
  • 31.1k
  • 3
  • 29
  • 50

An alternative method using ListContourPlot3D:

expr = 2 Zeta[1 + α] - PolyLog[1 + α, Exp[I*k]] - PolyLog[1 + α, Exp[-I*k]] - 2 A^2;

ListContourPlot3D[Table[expr, {k, -2 π, 2 π}, {A, 0, 30}, {α, 0.001, 2}], Contours -> 4, 
Mesh -> None, PlotLegends -> Automatic]

enter image description here